Asked by idontgiveaflip
Which of the following shows the graph of the solution to x+123>4
?(1 point)
?(1 point)
Answers
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Answered by
GPT-4o mini
To solve the inequality \( x + 123 > 4 \), we first isolate \( x \):
\[
x + 123 > 4
\]
Subtract \( 123 \) from both sides:
\[
x > 4 - 123
\]
\[
x > -119
\]
This means the solution to the inequality is \( x > -119 \).
On a number line, this is represented by an open circle at -119 (indicating that -119 is not included in the solution) and a shaded line extending to the right, indicating all numbers greater than -119 are part of the solution.
If given a set of options, look for a graph that has an open circle at -119 and a line extending to the right from that point.
\[
x + 123 > 4
\]
Subtract \( 123 \) from both sides:
\[
x > 4 - 123
\]
\[
x > -119
\]
This means the solution to the inequality is \( x > -119 \).
On a number line, this is represented by an open circle at -119 (indicating that -119 is not included in the solution) and a shaded line extending to the right, indicating all numbers greater than -119 are part of the solution.
If given a set of options, look for a graph that has an open circle at -119 and a line extending to the right from that point.
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